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Joachim Escher

Identifiers

  • name variant Joachim Escher 0.60 · backfill

Papers (19)

  1. Two-component higher order Camassa-Holm systems with fractional inertia operator: a geometric approach math.AP · 2015 · author #1
  2. The domain of parabolicity for the Muskat problem math.AP · 2015 · author #1
  3. Local and Global Well-posedness of the fractional order EPDiff equation on $\mathbb{R}^{d}$ math.AP · 2014 · author #2
  4. On the analyticity of periodic gravity water waves with integrable vorticity function math.AP · 2013 · author #1
  5. Steady-state fingering patterns for a periodic Muskat problem math.AP · 2013 · author #2
  6. Non-negative global weak solutions for a degenerated parabolic system approximating the two-phase Stokes problem math.AP · 2012 · author #1
  7. On the well-posedness of a mathematical model describing water-mud interaction math.AP · 2012 · author #1
  8. Strong solutions of semilinear matched microstructure models math.AP · 2011 · author #1
  9. Two-Phase Flow in Rotating Hele-Shaw Cells with Coriolis Effects math.AP · 2011 · author #1
  10. Restrictions on the geometry of the periodic vorticity equation math.AP · 2010 · author #1
  11. The geometry of the two-component Camassa-Holm and Degasperis-Procesi equations math.AP · 2010 · author #1
  12. On the parabolicity of the Muskat problem: Well-posedness, fingering, and stability results math.AP · 2010 · author #1
  13. A generalised Rayleigh-Taylor condition for the Muskat problem math.AP · 2010 · author #1
  14. Analysis of a mathematical model describing necrotic tumor growth math.AP · 2010 · author #1
  15. Steady water waves with multiple critical layers: interior dynamics math-ph · 2010 · author #2
  16. Steady water waves with multiple critical layers math.AP · 2010 · author #2
  17. Geometric aspects of the periodic $\mu$-Degasperis-Procesi equation math.AP · 2010 · author #1
  18. Bifurcation analysis for a free boundary problem modeling tumor growth math.AP · 2010 · author #1
  19. Well-posedness and stability analysis for a moving boundary problem modelling the growth of nonnecrotic tumors math.AP · 2010 · author #1

Mentions

  • 1508.06807 #1 · backfill · confidence 0.70 Joachim Escher
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Frequent Coauthors